2002
DOI: 10.1063/1.1517297
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Vibrational relaxation rates in the direct simulation Monte Carlo method

Abstract: Exact relationship is developed that connects the vibrational relaxation number, ZvDSMC, used in the direct simulation Monte Carlo method and that employed in continuum simulations. An approximate expression for ZvDSMC is also derived that is cost-effective and applicable when translational temperature is larger than vibrational temperature.

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Cited by 93 publications
(46 citation statements)
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“…10 Following Haas et al, 19 multiple relaxation events were prohibited. The methodology for selecting relaxing particles was that of Gimelshein et al 20 For simplicity, constant relaxation probabilities of 0.30 and 0.01 for rotation and vibration, respectively, were used. The code employed the downstream piston boundary condition, 1 and particles entering the simulation domain across the upstream boundary were generated according to the method of Ref.…”
Section: Strong Shock In Dissociating Nitrogenmentioning
confidence: 99%
“…10 Following Haas et al, 19 multiple relaxation events were prohibited. The methodology for selecting relaxing particles was that of Gimelshein et al 20 For simplicity, constant relaxation probabilities of 0.30 and 0.01 for rotation and vibration, respectively, were used. The code employed the downstream piston boundary condition, 1 and particles entering the simulation domain across the upstream boundary were generated according to the method of Ref.…”
Section: Strong Shock In Dissociating Nitrogenmentioning
confidence: 99%
“…Multiple relaxation events were prohibited, and constant exchange probabilities of 0.3 and 0.01 were used for rotation and vibration respectively. The logic of Gimelshein et al [9] was used to select inelastic collisions. The time step ∆t was 3( 743 ) 100 7 s, and the sampling interval was 7∆t.…”
Section: The Macroscopic Chemistry Methodsmentioning
confidence: 99%
“…3 Traditionally continuous rotational and vibrational temperatures are used in DSMC to represent the integral modes of molecular species and the Larsen-Borgnakke model 6 is most often implemented in DSMC to model the vibration-translation (VT) energy transfer. In the work of Gimelshein et al, 7 the relaxation probability in the LB model was defined as P = 1/Z v where Z v is the vibrational relaxation number which is a function of the number of vibrational degrees of freedom and varies with temperature. The work 7 derived the exact relationship that connects the vibrational relaxation number, Z v used in DSMC with that employed in continuum simulations.…”
Section: Introductionmentioning
confidence: 99%